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Improving AI's Physics Skills with MoRA

A new framework enhances LLMs' ability to solve physics problems effectively.

Raj Jaiswal, Dhruv Jain, Harsh Parimal Popat, Avinash Anand, Abhishek Dharmadhikari, Atharva Marathe, Rajiv Ratn Shah

― 6 min read


MoRA: AI Physics Problem MoRA: AI Physics Problem Solver reasoning capabilities. A framework to boost LLMs' physics
Table of Contents

Large Language Models (LLMs) are computer systems designed to understand and generate human-like text. They have become quite popular for tasks like writing essays, answering questions, and even chuckling at your dad jokes. However, they struggle when it comes to solving science problems, especially in physics. This article breaks down the challenges these models face and introduces a framework to help improve their physics reasoning skills.

The Challenge of Physics Reasoning

Physics is a branch of science that often combines math with real-world concepts. To solve physics problems, you need to do more than just crunch numbers; you must also grasp concepts and apply them correctly. Unfortunately, LLMs often stumble over three major issues when tackling physics problems:

  1. Misunderstanding the Problem: Sometimes, these models misread the question or use the wrong information. Imagine ordering spaghetti and getting a salad instead. Not ideal!

  2. Wrong Concepts: LLMs may use the wrong formulas or principles when trying to solve a problem, kind of like trying to fix your car with a toaster.

  3. Calculation Mistakes: These models can mess up basic arithmetic, leading to mistakes in their final answers. It's as if they forgot how to add, despite having been trained on loads of math.

While it’s possible to tackle these problems one at a time, it would be better to have a way to address all three simultaneously.

Enter MoRA: The Mixture of Refinement Agents

To tackle these issues, researchers have developed a framework called MoRA, short for Mixture of Refinement Agents. Think of MoRA as a team of specialists that comes together to help the LLM improve its answers. Here’s how it works:

  1. Error Detection: First, MoRA uses a high-performance model to identify issues in the LLM’s response. It flags problems and assigns scores based on how severe the mistake is.

  2. Agent Activation: Next, MoRA deploys specialized agents to fix the specific errors it has identified. It's kind of like calling in a plumber for a leak instead of asking a chef to fix it!

  3. Iterative Refinement: The process repeats until all major issues have been resolved. The goal is to give LLMs better answers without introducing new errors.

Why Physics Matters

Physics is not just a subject you might have suffered through in high school; it’s about understanding how the universe works. The challenges involved, such as integrating math concepts with real-world applications, make physics reasoning a great test for any model's intelligence. Humans usually excel at this, but machines often need a little extra help.

The Dilemma of Open Source LLMs

Open source LLMs are available to anyone who wants to tinker with them. These models have proven valuable, but they perform poorly on complex physics problems. The reason? They can struggle to integrate mathematical knowledge with physics concepts while trying to work through a problem step by step. It’s like trying to bake a cake without knowing if you need flour or sugar!

Experts have tried various methods to improve the performance of these models, such as fine-tuning based on example problems. However, this process can be time-consuming and pricey, which puts a damper on progress.

A New Dataset: PhysicsQA

To evaluate how well LLMs can solve physics problems, a new dataset called PhysicsQA was created. This dataset consists of carefully selected high school physics questions, covering a range of topics and requiring various degrees of complexity.

Each question is paired with a detailed, step-by-step solution to help in assessment. This dataset is particularly useful for spotting how well LLMs are performing compared to human reasoning skills.

Key Observations on Errors

During the development of MoRA, several key observations were made regarding the common errors LLMs make when answering physics problems:

  1. Problem Miscomprehension: Some models failed to grasp what was being asked. For instance, they might confuse values or misinterpret the question's objective.

  2. Incorrect Concepts: Many LLMs struggled to apply the right concept or formula for specific contexts. Just like how using a frying pan is not suitable for soup!

  3. Computational Errors: LLMs often make mistakes with arithmetic operations, leading to incorrect final answers. You might as well ask a toddler to do your taxes!

Error Identification and Refinement Agents

The error identification process in MoRA is crucial. The framework first categorizes errors into three groups: problem misunderstanding, incorrect concepts, and computational mistakes. Each type of error has a specialized agent designed to respond to it effectively.

Correcting Miscomprehension

Misunderstanding the question can lead to answers that don’t address the actual problem. The MoRA framework prompts the model to review the question and regenerate the solution accordingly. This could involve rethinking how it interprets the question or correcting the use of variable values.

Fixing Conceptual Errors

To address the incorrect concepts LLMs might apply, MoRA uses an external physics knowledge base. When an error is detected, the system generates a retrieval thought that queries the knowledge base for the correct concept or formula needed to solve the problem, enabling the model to refine its answer based on accurate information.

Refining Computational Mistakes

When it comes to computation errors, MoRA uses code generation to help correct mistakes in arithmetic or algebra. The model generates Python code to execute the necessary calculations accurately. This is like bringing in a calculator to solve a tricky math problem instead of relying on memory alone.

Testing MoRA’s Effectiveness

MoRA was put to the test across various datasets, including PhysicsQA. It showed significant improvements in the accuracy of LLaMa-3-70B and Gemma-2-27B models. The framework managed to refine solutions, correcting previously missed details and improving the overall performance of the models.

The Funny Side of Errors

It’s no secret that even the smartest models can make silly mistakes when solving physics problems. Picture a robot confidently stating that a car can travel faster than the speed of light because it’s “really good at math.” While this thought might make for a good laugh, it’s also a stark reminder that even advanced technology needs some handholding now and then.

Final Thoughts

The MoRA framework highlights how crucial it is to refine LLMs' solutions iteratively, especially in complex fields like physics. The training of these models can benefit significantly from approaches that address multiple error types in tandem. As LLMs continue to evolve, who knows? They might one day be caught not only talking about physics but also acing their tests!

In summary, physics reasoning is no walk in the park for LLMs, but with the right tools and approaches like MoRA, they can improve significantly. They might not replace your friendly neighborhood physicist just yet, but they are certainly making strides in the right direction—one physics problem at a time!

Original Source

Title: Improving Physics Reasoning in Large Language Models Using Mixture of Refinement Agents

Abstract: Large Language Models (LLMs) demonstrate remarkable capabilities in various reasoning tasks. However, they encounter significant challenges when it comes to scientific reasoning, particularly in physics, which requires not only mathematical reasoning but also factual and conceptual understanding. When addressing complex physics problems, LLMs typically face three key issues: problem miscomprehension, incorrect concept application, and computational errors. While each of these problems can be addressed individually, there is a need for a generalized approach that can tackle all three issues simultaneously. To address this, we introduce Mixture of Refinement Agents (MoRA), a novel agentic refinement framework that iteratively refines the LLM generated base solution by correcting the aforementioned errors, resulting in a significant performance improvement for open-source LLMs. Our approach aims to bridge the gap between opensource LLMs and GPT-4o by utilizing the latter as error identifier to guide these refinement agents. We evaluate our approach on the SciEval and MMLU subsets along with our own physics dataset (PhysicsQA). MoRA significantly improves the performance of Llama-3-70B and Gemma-2-27B on these datasets, achieving up to a 16% increase in final answer accuracy.

Authors: Raj Jaiswal, Dhruv Jain, Harsh Parimal Popat, Avinash Anand, Abhishek Dharmadhikari, Atharva Marathe, Rajiv Ratn Shah

Last Update: 2024-12-01 00:00:00

Language: English

Source URL: https://arxiv.org/abs/2412.00821

Source PDF: https://arxiv.org/pdf/2412.00821

Licence: https://creativecommons.org/licenses/by/4.0/

Changes: This summary was created with assistance from AI and may have inaccuracies. For accurate information, please refer to the original source documents linked here.

Thank you to arxiv for use of its open access interoperability.

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